Die folgenden Fragen sind exemplarisch für Fragen wie sie in einer Prüfung vorkommen könnten.
Schlüsselterminologie beherrschen
Backups: Was besagt die RPO?
Was besagt die RTO?
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Was besagt – im Zusammenhang mit Backups – die 3-2-1(+1) Regel?
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Sollten Backups verschüsselt werden? Wenn ja - aufgrund welcher Bedrohungen? Wobei entstehen dabei ggf. Herausforderungen?
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Welches sind die drei primären Schutzziele der IT Sicherheit?
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Wovor müssen IT Systeme geschützt werden?
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Beschreiben Sie kurz was die Mean Time to Contain bei Sicherheitsvorfällen besagt?
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Benennen Sie Arten/Kategorien von Angriffen?
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Was ist OSInt?
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Bennen Sie Gefahren für die IT Sicherheit, die vom Einsatz von KI ausgehen können.
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Beschreiben Sie ein realistisches Szenario für Quishing/QR phising?
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Welchem Zweck dienen Bug-Bounty Programme?
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Beschreiben Sie was ein Seitenkanalangriff ist und geben Sie ein Beispiel.
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Ist immer ein Timing-Angriff möglich bei konstantem Zeitverhalten?
Sie haben folgende Situation: Ein Client übermittelt das Passwort in gehashter Form (H 1 H_1 H 1 ) an den Server. Der Server hasht den Hash noch einmal in Verbindung mit einem Salt H 2 = h a s h ( H 1 ∣ ∣ S A L T ) H_2 = hash(H_1 || SALT) H 2 = ha s h ( H 1 ∣∣ S A L T ) . Danach vergleicht er den berechneten Wert H 2 H_2 H 2 mit dem äquivalent konstruierten, gespeicherten Hash H 2 (gespeichert) H_{2 \text{(gespeichert)}} H 2 (gespeichert) . Ist in diesem Szenario eine Timing-Angriff möglich?
Bemerkung: Hash-Funktionen: Zur Erinnerung/Als Hinweis
Jede noch so kleine Änderung an H 1 H_1 H 1 führt zu einem pseudo-zufällig komplett neuen H 2 H_2 H 2 .
Bemerkung
Diese Aufgabe erfodert ein grundlegendes Verständnis von kryptografischen Hash-Funktionen und Salt-Verfahren, welche wir in der Vorlesung behandeln werden; spätestens danach sollten Sie diese Aufgabe lösen können.
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